Suppressing spatiotemporal lasing instabilities with wave-chaotic microcavities

Taming laser instabilities Broad-area and high-power lasers often suffer from instabilities owing to the chaotic interference of multiple modes within the cavity. Such instabilities can ultimately limit the operation of the laser or damage the cavity. The usual approach to minimizing such instabilities is to limit the number of modes in the cavity. Bittner et al. designed a chaotic cavity that disrupts the formation of self-organized structures that lead to instabilities (see the Perspective by Yang). This approach of fighting chaos with chaos by using the boundary condition of the cavity shape may provide a robust route to stabilizing lasers at high operating powers. Science, this issue p. 1225; see also p. 1201 A chaotic cavity design is used to suppress the spatiotemporal instabilities in lasers. Spatiotemporal instabilities are widespread phenomena resulting from complexity and nonlinearity. In broad-area edge-emitting semiconductor lasers, the nonlinear interactions of multiple spatial modes with the active medium can result in filamentation and spatiotemporal chaos. These instabilities degrade the laser performance and are extremely challenging to control. We demonstrate a powerful approach to suppress spatiotemporal instabilities using wave-chaotic or disordered cavities. The interference of many propagating waves with random phases in such cavities disrupts the formation of self-organized structures such as filaments, resulting in stable lasing dynamics. Our method provides a general and robust scheme to prevent the formation and growth of nonlinear instabilities for a large variety of high-power lasers.

[1]  Sergei K. Turitsyn,et al.  Random distributed feedback fiber laser , 2011, 2011 Optical Fiber Communication Conference and Exposition and the National Fiber Optic Engineers Conference.

[2]  Zach DeVito,et al.  Opt , 2017 .

[3]  S. Coda,et al.  Control of magnetohydrodynamic stability by phase space engineering of energetic ions in tokamak plasmas , 2012, Nature Communications.

[4]  Design considerations for high-brightness diffractive broad-area lasers , 2005 .

[5]  C. Vanneste,et al.  Coherent instabilities in random lasers , 2011 .

[6]  Ingo Fischer,et al.  Evolution from modal to spatially incoherent emission of a broad-area VCSEL. , 2008, Optics express.

[7]  Yun-Feng Xiao,et al.  Chaos-assisted broadband momentum transformation in optical microresonators , 2017, Science.

[8]  33 , 1984, Magical Realism for Non-Believers.

[9]  Jianping Yao,et al.  An integrated parity-time symmetric wavelength-tunable single-mode microring laser , 2017, Nature Communications.

[10]  A. Hardy,et al.  Chaotic effects in flared lasers: a numerical analysis , 1997 .

[11]  Jerome V Moloney,et al.  Spatiotemporal chaos in broad-area semiconductor lasers , 1993 .

[12]  Chem. , 2020, Catalysis from A to Z.

[13]  Thomas Pawletko,et al.  High power broad-area diode laser at 794 nm injected by an external cavity laser , 2000 .

[14]  S. Sunada,et al.  Multimode lasing in two-dimensional fully chaotic cavity lasers. , 2005, Physical review. E, Statistical, nonlinear, and soft matter physics.

[15]  T. H. Johansen,et al.  Colloquium: Experiments in vortex avalanches , 2004 .

[16]  Kuhn,et al.  Maxwell-Bloch equations for spatially inhomogeneous semiconductor lasers. II. Spatiotemporal dynamics. , 1996, Physical review. A, Atomic, molecular, and optical physics.

[17]  M. S. Miguel,et al.  Mode control and pattern stabilization in broad-area lasers by optical feedback. , 1996, Physical review. A, Atomic, molecular, and optical physics.

[19]  Ingo Fischer,et al.  Complex spatio-temporal dynamics in the near-field of a broad-area semiconductor laser , 1996 .

[20]  Hakan E. Tureci,et al.  Modes of wave-chaotic dielectric resonators , 2005 .

[21]  Haiying Shen,et al.  TOP , 2019, Encyclopedia of Autism Spectrum Disorders.

[22]  Kenneth Showalter,et al.  Nonlinear Chemical Dynamics: Oscillations, Patterns, and Chaos , 1996 .

[23]  Ingo Fischer,et al.  Spatiotemporal emission dynamics of a broad-area semiconductor laser in an external cavity: stabilization and feedback-induced instabilities , 2005 .

[24]  Ortwin Hess,et al.  Dynamical calculation of third harmonic generation in a semiconductor quantum well , 2016, 1608.08935.

[25]  J. Ohtsubo,et al.  Control of Spatio-Temporal Dynamics of Broad-Area Semiconductor Lasers by Strong Optical Injection , 2009, IEEE Photonics Technology Letters.

[26]  G. G. Stokes "J." , 1890, The New Yale Book of Quotations.

[27]  Brandon Redding,et al.  Low spatial coherence electrically pumped semiconductor laser for speckle-free full-field imaging , 2015, Proceedings of the National Academy of Sciences.

[28]  Ortwin Hess,et al.  A full-time-domain approach to spatio-temporal dynamics of semiconductor lasers. I. Theoretical formulation , 2008 .

[29]  L. Lugiato,et al.  Overview of instabilities in laser systems , 1985 .

[30]  T. Harayama,et al.  Two‐dimensional microcavity lasers , 2011 .

[31]  S. Balle,et al.  Mode-switching in semiconductor lasers , 2004, IEEE Journal of Quantum Electronics.

[32]  M. Nathan,et al.  Semiconductor lasers. , 1966, Applied optics.

[33]  Q. Gong,et al.  Asymmetric resonant cavities and their applications in optics and photonics: a review , 2010 .

[34]  G. Agrawal,et al.  Spatio-temporal characteristics of filamentation in broad-area semiconductor lasers: experimental results , 1998, IEEE Photonics Technology Letters.

[35]  Govind P. Agrawal,et al.  Spatio-temporal characteristics of filamentation in broad-area semiconductor lasers , 1997 .

[36]  Harald Braun,et al.  Measurement and simulation of filamentation in (Al,In)GaN laser diodes. , 2008, Optics express.

[37]  O. Hess,et al.  Stabilization of chaotic spatiotemporal filamentation in large broad area lasers by spatially structured optical feedback. , 1999, Optics express.

[38]  Michael P. Hassell,et al.  Spatial structure and chaos in insect population dynamics , 1991, Nature.

[39]  O. Hess Spatio-temporal complexity in multi-stripe and broad-area semiconductor lasers , 1994 .

[40]  U. Peschel,et al.  Light-matter interaction and lasing in semiconductor nanowires: A combined finite-difference time-domain and semiconductor Bloch equation approach , 2014, 1410.4670.

[41]  Tredicce,et al.  Spatiotemporal dynamics of lasers with a large fresnel number. , 1995, Physical review letters.

[42]  D. Christodoulides,et al.  Parity-time–symmetric microring lasers , 2014, Science.

[43]  Hui Cao,et al.  Dielectric microcavities: Model systems for wave chaos and non-Hermitian physics , 2015 .

[44]  A. Jechow,et al.  Broad area diode laser with on-chip transverse Bragg grating stabilized in an off-axis external cavity. , 2014, Optics express.